ch1_brief (1)
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Slide Sets to accompany Blank & Tarquin, EngineeringEconomy, 6th Edition, 2005
© 2005 by McGraw-Hill, New York, N.Y All Rights Reserved1-1
Developed By:Dr. Don Smith, P.E.
Department of IndustrialEngineering
Texas A&M University
College Station, Texas
Executive Summary Version
Chapter 1
Foundations OfEngineering Economy
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LEARNING OBJECTIVES
1. Questions
2. Decision making
3. Study approach4. Interest rate
5. Equivalence
6. Simple andcompoundinterest
7. Symbols
8. Spreadsheetfunctions
9. Minimumattractive rate ofreturn
10.Cash flows
11.Doubling time
12.Spreadsheets
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Sct 1: Why Engineering Economy isImportant to Engineers
Engineers “design” and create
Designing involves economic decisions
Engineers must be able to incorporateeconomic analysis into their creative efforts
Often engineers must select and execute frommultiple alternatives
A proper economic analysis for selection andexecution is a fundamental aspect ofengineering
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Engineering Economy
The art and science that involves:
Formulating,
Estimating and Evaluating economic outcomes
Always concerned with the selection and
possible execution of alternatives given theeconomic parameters associated with theproject
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Sct 1.2 Role of Engineering Economy inDecision Making
Decision making involves the estimation offuture events/outcomes
Engineering economy aids in quantifying pastoutcomes and forecasting future outcomes
Engineering Economy provides a frameworkfor modeling problems involving:
TimeMoney
Interest rates
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The Decision Making Process
1. Understand the problem – define objectives2. Collect relevant information
3. Define the set of feasible alternatives
4. Identify the criteria for decision making
5. Evaluate the alternatives and applysensitivity analysis
6. Select the “best” alternative
7. Implement the alternative and monitorresults
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Time Value of Money
All firms make use of investment of funds
Investments are expected to earn a return
Investment involves money Money possesses a “time value”
The “time value” of money is the most
important concept in engineering economy
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Sct 1.3 Performing An EngineeringEconomy Study
Engineering Economy Studies:
Define Alternatives
Do-nothing alternative – maintain the status quoDefine feasible alternatives – that can solve the problem
Define/estimate the current and future cash flows
Perform the analysis
Apply the tools and methods of engineering economy
Selection of the best alternative
Implement and monitor
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Sct 1.4 Interest Rate and Rate of Return
Interest – the manifestation of the time value of money
Rental fee that one pays to use someone else’s
money Difference between an ending amount of money and a
beginning amount of money
Interest rate (%) = interest accrued per time unit x 100%original amount
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Rate of Return
Interest earned over a period of time is expressed asa percentage of the original amount, specifically;
interest accrued per time unitRate of return (%) = x 100%original amount
Borrower’s perspective – interest rate paid Lender’s perspective – interest rate earned
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Sct 1.5 Equivalence
Different sums of money at different timesmay be equal in economic value
0 1
$100 now
$106 one
year from now
Interest rate = 6% per year
$100 now is said to be equivalent to $106 one year from now, ifthe $100 is invested at the interest rate of 6% per year.
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Sct 1.6 Simple and Compound Interest
Simple Interest:
Interest = (principal)(number of periods)(interest rate)
Compound Interest: Interest earns interest on interest
Compounds over time
Interest = (principal + all accrued interest) (interest rate)
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Sct 1.7 Terminology and Symbols
P = a present sum of money at a timedesignated as t = 0 { t represents time}
F = a future amount of money at some point in
time later than t = 0 A = a series of equal, end-of-period cash
flows
n = the number of interest periods i = the interest rate or rate of return per time
period, in percent
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Sct 1.8 Introduction To Solution ByComputer
Application of Microsoft’s Excel spreadsheetprogram
Excel financial functions
Present Value P: =PV(i%,n,A,F) Future Value F: =FV(i%,n,A,P)
Equal, periodic value: =PMT(i%,n,P,F)
No. of periods: =NPER((i%,A,P,F)
Compound interest rate: =RATE(n,A,P,F) Compound interest rate: =IRR(first_cell:last_cell)
Present value of a series: =NPV(i%,second_cell:last_cell) + first_cell
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Sct 1.9 Minimum Attractive Rate of Return
Investors expect to earn a return on theirinvestment (commitment of funds) over time
We expect to see economic efficiencies greaterthan 100%
A profitable investment should earn (return)funds in excess of the investment amounts
Economic projects should earn a reasonable
return, which is termed:MARR – Minimum attractive rate of return
Also termed the “hurdle” rate for an investment
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The MARR
The MARR is established by the financialmanagers of the firm
The MARR is expressed as a percent value Most, if not all, projects should earn at a rate
equal to or greater than the established MARR
MARR’s are set based upon: The cost of all types of capital
Allowance for risk
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Types of Financing Equity Financing – the firm uses funds either
from retained earnings, new stock issues, orowner’s infusion of money
Debt Financing – the firm borrows funds from
outside sourcesThe cost of debt financing = the interest rate
charged on the debt (loan) amounts
The MARR is approximated from the weightedaverage cost of all sources of capital to thefirm
A firm’s ROR > MARR > cost of capital
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Sct 1.10 Cash Flows: Their Estimation andDiagramming
Definition of termsCash Inflows - amount of funds flowing into the
firm
Cash Outflows – amount of funds flowing out of thefirm
Net Cash Flow equals
cash inflows – cash outflows Assumption for analysis – end of periodFunds flow at the end of a given (interest) period
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Cash Flow Diagrams
A typical cash flow diagram might look like:
0 1 2 … … … n-1 n
1. Draw a time line
One time period
0 1 2 … … … n-1 n
2. Show the cash flows
Cash flows are shown as directed arrows (+ for up or – for down) ---
(+) inflow; (-) outflow
Always assume end-of-period
cash flows!
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Sct 1.11 Rule of 72: Estimating DoublingTime or Interest Rate
Common question:Estimate the number of time periods it takes for a
cash flow to double in size
Given an interest rate i% per period
The approximate time n for an investment at time
t = 0 to double in value is given by:
n = 72/i
e.g., $10,000 at 7% per year doubles to $20,000 in10.3 years
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Sct 1.12 Spreadsheet Application
Reference Example 1.18
Design a spreadsheet model to evaluate this
project Illustrates simple interest, compound interest and
inflation
Focus on the overall design of the model and the
associated formatting
Check appendix A for hints, formats, formulas touse a spreadsheet effectively
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Chapter Summary
Engineering Economy – application of economicfactors and criteria to evaluate alternatives Applies the time value of money
Application of economic equivalence
Introduction of the MARR
Cash flow estimation Modeling – cash flow diagrams
Difficulties in estimation
Perspectives – viewpoints taken
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End of Slide Set